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Estimation of structure of air entrained flow in a spillway chute

机译:溢洪道冷槽空气夹带流动结构的估计

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The structure of the air entrained flow in a spillway chute is estimated in the framework of an optimal control problem. The specific gravity of air-water mixture is supposed to be governed by a partial differential equation, which includes the diffusion and the convection coefficients. The coefficients are taken as the control variables to minimize a boundary and domain observation type functional which evaluates the error between measured specific gravity and the solution of the governing equation. The minimum principle is deduced to characterize the optimal control variables using the adjoint partial differential equation. Constraints are imposed on the control variables so that tile diffusion coefficient and the air bubble rise velocity do not become negative. Further assumption that these two components of the control variables are functions of the specific gravity is made to simplify the optimization process. An iterative numerical procedure using a finite element scheme to solve the partial differential equations is developed. Test runs of the procedure prove that the method is valid enough and can be used for analysis of air entrained flows.
机译:在最佳控制问题的框架内估计了溢洪道槽中的空气夹带流的结构。空气 - 水混合物的比重应该由部分微分方程控制,其包括扩散和对流系数。将系数作为控制变量,以最小化边界和域观察类型功能,其评估测量的比重之间的误差和控制方程的解决方案之间的误差。推导出最小原理来表征使用伴随部分微分方程的最佳控制变量。限制对控制变量施加,使得瓦片扩散系数和气泡上升速度不会变为负。进一步假设控制变量的这两个组分是特定重力的函数,以简化优化过程。开发了一种利用有限元方案来解决部分微分方程的迭代数值过程。该方法的测试运行证明了该方法足够有效,可用于分析空气夹带的流量。

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